Nonlinear Least Squares Lattice Algorithm for Identifying the Power Amplifier with Memory Effects
The memory polynomial model (MPM) proposed recently, is shown to be a good model to capture the memory nonlinear effects in the power amplifier (PA). When extracting the model coefficients, the memory length of the PA has to be predefined, while it is actually unknown previously. In this paper, the...
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| Veröffentlicht in: | 2006 IEEE 63rd Vehicular Technology Conference Jg. 5; S. 2149 - 2153 |
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| Sprache: | Englisch |
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2006
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| ISBN: | 9780780393912, 0780393910 |
| ISSN: | 1550-2252 |
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| Abstract | The memory polynomial model (MPM) proposed recently, is shown to be a good model to capture the memory nonlinear effects in the power amplifier (PA). When extracting the model coefficients, the memory length of the PA has to be predefined, while it is actually unknown previously. In this paper, the adaptive nonlinear least squares lattice algorithm is employed to identify the PA with memory effects based on MPM. Making use of the order-recursive behavior of the algorithm, the MPM with the optimum memory length is obtained. The computational complexity of the identification algorithm is equivalent to the recursive-least-squares (RLS) algorithm. And the same model accuracy as acquired by the RLS algorithm can be achieved. Simulation results show the fast convergence and numerical stability of the proposed approach |
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| AbstractList | The memory polynomial model (MPM) proposed recently, is shown to be a good model to capture the memory nonlinear effects in the power amplifier (PA). When extracting the model coefficients, the memory length of the PA has to be predefined, while it is actually unknown previously. In this paper, the adaptive nonlinear least squares lattice algorithm is employed to identify the PA with memory effects based on MPM. Making use of the order-recursive behavior of the algorithm, the MPM with the optimum memory length is obtained. The computational complexity of the identification algorithm is equivalent to the recursive-least-squares (RLS) algorithm. And the same model accuracy as acquired by the RLS algorithm can be achieved. Simulation results show the fast convergence and numerical stability of the proposed approach |
| Author | Zhaowu Chen Hui Li Desheng Wang |
| Author_xml | – sequence: 1 surname: Hui Li fullname: Hui Li organization: Dept. of Electron. Eng., Tsinghua Univ., Beijing – sequence: 2 surname: Zhaowu Chen fullname: Zhaowu Chen organization: Dept. of Electron. Eng., Tsinghua Univ., Beijing – sequence: 3 surname: Desheng Wang fullname: Desheng Wang organization: Dept. of Electron. Eng., Tsinghua Univ., Beijing |
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| Snippet | The memory polynomial model (MPM) proposed recently, is shown to be a good model to capture the memory nonlinear effects in the power amplifier (PA). When... |
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| SubjectTerms | Baseband Computational complexity Computational modeling Filtering algorithms Lattices Least squares methods memory polynomial model nonlinear least squares lattice algorithm Polynomials power amplifier with memory effects Power amplifiers Power system modeling Resonance light scattering |
| Title | Nonlinear Least Squares Lattice Algorithm for Identifying the Power Amplifier with Memory Effects |
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